Radius (R) Used=10m Chord 2 Chord Distance%3D12.45m Chord Radius (R) Used=10m- steps: 1. Assign 3 marking randomly in a convenient distance in the middle but do not make it in a line that is straight. 2. Assign the 3marking pins as points C, A, B and B the middle marking pin. 3. Starting from B along BA measure a specific length perhaps 10 meters and mark the point using a marking pin. Assign point as one 4 Starting from B along BC measure 10 meters again and mark the point with a marking pin. Assign this point as two. 5. The length between the points 1 and 2 is called the chord distance. Measure distance between 2 and 1. 6. Solve for the angle using the formula below: ABC = 1-2 20 Sin or: Sin 1 ABC = Chord Distance 2Radius 12
Radius (R) Used=10m Chord 2 Chord Distance%3D12.45m Chord Radius (R) Used=10m- steps: 1. Assign 3 marking randomly in a convenient distance in the middle but do not make it in a line that is straight. 2. Assign the 3marking pins as points C, A, B and B the middle marking pin. 3. Starting from B along BA measure a specific length perhaps 10 meters and mark the point using a marking pin. Assign point as one 4 Starting from B along BC measure 10 meters again and mark the point with a marking pin. Assign this point as two. 5. The length between the points 1 and 2 is called the chord distance. Measure distance between 2 and 1. 6. Solve for the angle using the formula below: ABC = 1-2 20 Sin or: Sin 1 ABC = Chord Distance 2Radius 12
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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![Radius (R)
Used=10m
Chord
Chord Distance%-D12.45m
Chord
Radius (R)
Used=10m-
2.
steps:
1. Assign 3 marking randomly in a convenient distance in the middle but do not make it in a line that is straight.
2. Assign the 3marking pins as points C, A, B and B as the middle marking pin.
3. Starting from B along BA measure a specific length perhaps 10 meters and mark the point using a marking pin. Assign
point as one.
4 Starting from B along BC measure 10 meters again and mark the point with a marking pin. Assign this point as two.
5. The length between the points 1 and 2 is called the chord distance. Measure distance between 2 and 1
6 Solve for the angle using the formula below:
ABC = 1-2
20
Sin 2
or:
Sin 1 ABC = Chord Distance
2
2Radius
1/2
1/2
B.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F75bff653-4359-4cf5-a80b-a8fcf3ed188a%2F066f1c8b-298a-4a29-900d-c8c34138b3e8%2Fgs5nrw_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Radius (R)
Used=10m
Chord
Chord Distance%-D12.45m
Chord
Radius (R)
Used=10m-
2.
steps:
1. Assign 3 marking randomly in a convenient distance in the middle but do not make it in a line that is straight.
2. Assign the 3marking pins as points C, A, B and B as the middle marking pin.
3. Starting from B along BA measure a specific length perhaps 10 meters and mark the point using a marking pin. Assign
point as one.
4 Starting from B along BC measure 10 meters again and mark the point with a marking pin. Assign this point as two.
5. The length between the points 1 and 2 is called the chord distance. Measure distance between 2 and 1
6 Solve for the angle using the formula below:
ABC = 1-2
20
Sin 2
or:
Sin 1 ABC = Chord Distance
2
2Radius
1/2
1/2
B.
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